Break any whole number down into its prime building blocks.
Prime factorization breaks a number down into the prime numbers that multiply together to make it. Every whole number greater than 1 has exactly one prime factorization — this is called the Fundamental Theorem of Arithmetic. It's the basis for simplifying fractions, finding LCM/GCF, and much of number theory.
Breaking a number down into the set of prime numbers that multiply together to produce it.
By repeatedly dividing the number by the smallest possible prime until only prime factors remain.
It's foundational for finding GCF and LCM, and underlies cryptographic systems like RSA encryption.